2009
DOI: 10.1063/1.3236748
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Dynamics of emitting electrons in strong laser fields

Abstract: We derive a modified non-perturbative Lorentz-Abraham-Dirac equation. It satisfies the proper conservation laws, particularly, it conserves the generalized momentum, the latter property eliminates the symmetry-breaking runaway solution. The equation allows a consistent calculation of the electron current, the radiation effect on the electron momentum, and the radiation itself, for a single electron or plasma electrons in strong electromagnetic fields. The equation is applied to a simulation of a strong laser p… Show more

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Cited by 96 publications
(111 citation statements)
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References 28 publications
(31 reference statements)
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“…A list of alternative equations can be found in the recent review (Hammond, 2010) (see also Seto et al, 2011). A phenomenological equation of motion, including RR and quantum effects related to photon recoil, has been suggested in Sokolov et al, 2010aSokolov et al, , 2009 (see also Sec. VI.B).…”
Section: Radiation Reactionmentioning
confidence: 99%
“…A list of alternative equations can be found in the recent review (Hammond, 2010) (see also Seto et al, 2011). A phenomenological equation of motion, including RR and quantum effects related to photon recoil, has been suggested in Sokolov et al, 2010aSokolov et al, , 2009 (see also Sec. VI.B).…”
Section: Radiation Reactionmentioning
confidence: 99%
“…In [8], [9] and [11], a semi-classical treatment was used in which electrons were subject to a continuous loss of energy through radiation of gamma-rays. In this continuous model, the radiation reaction force is approximated, to the lowest order in 1/γ, by the expression…”
Section: Introductionmentioning
confidence: 99%
“…The recoil in such an event provides a discontinuous radiation reaction force [20]. As discussed below, the discontinuous radiation model consists of random sampling of the synchrotron spectrum and so tends to the continuous-loss model [17,[23][24][25][26] as ω h << γm e c 2 ( ω h is the energy of the emitted photon), i.e. as the sampling frequency → ∞.…”
mentioning
confidence: 99%